Asked by nooo
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Part 1
Writing Use long division to find the quotient. Use pencil and paper. Use multiplication and, if necessary, addition to check your answer. Explain when you would use addition along with multiplication to check your answer.
7 comma 889divided by19
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Part 1
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7889 ÷ 19 = 415 remainder 4.
Work (long division steps):
- 19 into 78 goes 4 times (4 × 19 = 76). Subtract: 78 − 76 = 2. Bring down the next digit 8 → 28.
- 19 into 28 goes 1 time (1 × 19 = 19). Subtract: 28 − 19 = 9. Bring down the next digit 9 → 99.
- 19 into 99 goes 5 times (5 × 19 = 95). Subtract: 99 − 95 = 4. No more digits to bring down, so remainder = 4.
Quotient = 415, remainder = 4 (written 415 R 4, or 415 + 4/19).
Check by multiplication and (if needed) addition:
- 19 × 415 = 7885. Since there is a remainder, add it: 7885 + 4 = 7889, which matches the original dividend.
When to use addition along with multiplication to check:
- Multiply the divisor by the quotient to get the product. If the division left a remainder, add that remainder to the product; the result should equal the original dividend. If there is no remainder, multiplication alone is sufficient.
Work (long division steps):
- 19 into 78 goes 4 times (4 × 19 = 76). Subtract: 78 − 76 = 2. Bring down the next digit 8 → 28.
- 19 into 28 goes 1 time (1 × 19 = 19). Subtract: 28 − 19 = 9. Bring down the next digit 9 → 99.
- 19 into 99 goes 5 times (5 × 19 = 95). Subtract: 99 − 95 = 4. No more digits to bring down, so remainder = 4.
Quotient = 415, remainder = 4 (written 415 R 4, or 415 + 4/19).
Check by multiplication and (if needed) addition:
- 19 × 415 = 7885. Since there is a remainder, add it: 7885 + 4 = 7889, which matches the original dividend.
When to use addition along with multiplication to check:
- Multiply the divisor by the quotient to get the product. If the division left a remainder, add that remainder to the product; the result should equal the original dividend. If there is no remainder, multiplication alone is sufficient.
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